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a very occasional diary | cofault.com Reviews

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1

a very occasional diary: Vale of tears.

http://www.cofault.com/2013/01/vale-of-tears.html

A very occasional diary. Consider a system describing possible computations ( e.g. A programming language or a state machine formalism) including interactions with the external world, that is, input and output facilities. A pair of dual sub-classes of computational elements (values, objects, functions, &c. Elements that are known to not depend on input and. Elements that output is known to not depend on. The rest of elements may depend on input and may affect output. Let's call such elements laic. Ideal ...

2

a very occasional diary: From the traveller diary.

http://www.cofault.com/2010/12/traveller-diary.html

A very occasional diary. From the traveller diary. Note to oneself: general anaesthesia is a very efficient cure for jet lag. Posted by Nikita Danilov. At 12/29/2010 07:42:00 PM. Subscribe to: Post Comments (Atom).

3

a very occasional diary: A macro.

http://www.cofault.com/2012/05/c-language-is-wonderfully-profound.html

A very occasional diary. Is wonderfully profound. After almost 20 years, I still find new ways to (ab-)use it. Here is a little problem:. Define a macro IN(x, set). IN(x, (v0, v1, ., vn). That expands into an expression. X) = (v0) (x) = (v1) . (x) = (vn). Which evaluates to true iff. Is a member of set { v0. Where the type of x. S is the same. Alternatively, define a macro IN1(x, .). That expands to the same expression as IN(x, (.). Posted by Nikita Danilov. At 5/11/2012 08:20:00 PM.

4

a very occasional diary: Unintentionally yours.

http://www.cofault.com/2011/11/unintentionally-yours.html

A very occasional diary. This post is about set theory. Which is a framework to reason about collections, elements and membership. We start with a informal and naïve outline, which is (very loosely) based on a Godel-Bernays. Version of set theory. This theory is about sets (collections) which contain elements, which can in turn be sets. When a set (X ) contains an element (t ), it is written (t in X ). First, set equality has to be defined:. E0 Axiom of extensionality. X = Y equiv (t in X equiv t in Y)$.

5

a very occasional diary: Parmigianino's faces

http://www.cofault.com/2014/02/parmigianinos-faces.html

A very occasional diary. An angel from Madonna with the long neck. An unidentified girl from Antea. 1524, survived everything, including Austrian salt mines):. Albeit one can argue that the resemblance is due to the stricture of the mannerist canon (see the earlobes, for example), this is undoubtedly the same face. A discovery no less thrilling even though I am definitely not the first to make it. Posted by Nikita Danilov. At 2/09/2014 12:17:00 PM. Subscribe to: Post Comments (Atom).

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A very occasional diary. Cographs, cocounts and coconuts. Dual of the familiar construction of the graph of a function is considered. The symmetry between graphs and cographs can be extended to a suprising degree. Given a function (f : A rightarrow B ), the. Is defined as $ f * = {(x, f(x) mid x in A }.$ In fact, within ZFC. Framework, functions are. As graphs. A graph is a subset of the Cartesian product (A times B ). One might want to associate to (f ) a dual. With suitable products as a fibred product:.

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